(Enter summary)
Abstract: A notion of finitary inductively presented (f.i.p.) logic is proposed here, which includes
all syntactically described logics (formal systems) met in practice. A f.i.p. theory
FS 0 is set up which is universal for all f.i.p. logics; though formulated as a theory of
functions and classes of expressions, FS 0 is a conservative extension of PRA. The aims of
this work are (i) conceptual, (ii) pedagogical and (iii) practical. The system FS 0 serves
under (i) and (ii) as a theoretical framework for... (Update)
Context of citations to this paper: More
...only be achieved by considering appropriate flexible type theories above applicative theories. The reader is referred to Feferman [24, 25, 26, 27] for further information. This finishes our short discussion on finitary inductive data types. We have seen that N plays a...
...is crucial for logical frameworks. Indeed, in [9, 10] it is 1 taken to be their characteristic feature, and Feferman s framework FS 0 ([4]) is based on this observation. It is no wonder, therefore, that in the survey paper [8] it is stated that An important challenge for...
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BibTeX entry: (Update)
Solomon Feferman. Finitary inductively presented logics. In Logic Colloquium '88. North-Holland, 1988. http://citeseer.ist.psu.edu/feferman88finitary.html More
@incollection{ feferman94finitary,
author = "Solomon Feferman",
title = "Finitary Inductively Presented Logics",
booktitle = "What is a Logical System?",
publisher = "Oxford University Press",
address = "Oxford",
editor = "Dov Gabbay",
pages = "297--328",
year = "1994",
url = "citeseer.ist.psu.edu/feferman88finitary.html" }
Citations (may not include all citations):
20
Symbolic Logic (context) - predicative - 1964
12
Lecture Notes in Mathematics (context) - proof - 1967
2
Symbolic Logic (context) - progressions, theories - 1962
1
Fundamenta mathematica (context) - metamathematics, setting - 1960
1
Abstract first-order computability (context) - order, Amer et al. - 1969
The graph only includes citing articles where the year of publication is known.
Documents on the same site (ftp://math.stanford.edu/pub/papers/feferman/): More
Three Conceptual Problems That Bug Me - Feferman (1996)
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Definedness - Feferman (1995)
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Ah, Chu! - Feferman (1999)
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